VIBRATION ANALYSIS OF A FUNCTIONALLY GRADED BEAM UNDER A MOVING MASS BY USING DIFFERENT BEAM THEORIES
By M. Şimşek. 2010
320 citations recorded by the source corpus.
Subfields: Control and Systems Engineering, Mechanical Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/7126f9861a3c9a31221a5376450a3def41475423
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Control and Systems Engineering
- Y. Ghugal
- A. S. Sayyad
- Trung‐Kien Nguyen
- Thuc P. Vo
- Huu-Tai Thai
- Mohammed Sid Ahmed Houari
- Abdelouahed Tounsi
- Sinan Cansız
In Mechanical Engineering
- Abdelouahed Tounsi
- Thuc P. Vo
- Huu-Tai Thai
- Mohammed Sid Ahmed Houari
- Trung‐Kien Nguyen
- A. S. Sayyad
- Y. Ghugal
- L. Feklistova
In Mechanics of Materials
- Abdelouahed Tounsi
- A. S. Sayyad
- Y. Ghugal
- Huu-Tai Thai
- Mohammed Sid Ahmed Houari
- Thuc P. Vo
- Trung‐Kien Nguyen
- E. A. Adda Bedia
Citations in the corpus
- Dynamics of elastically connected double-functionally graded beam systems with different boundary conditions under action of a moving harmonic load (2012, methodology): “S ims ek [44] examined dynamic deflections and stresses of an FG simply-supported beam subjected to a moving mass in the context of Euler–Bernoulli, Timoshenko and the third order shear deformation beam theories.”
- A new four-variable refined plate theory for thermal buckling analysis of functionally graded sandwich plates (2012, methodology): “In a recent study, Şimşek [11] has studied the dynamic deflections and the stresses of an FG simply supported beam subjected to a moving mass using Euler– Bernoulli, Timoshenko, and the parabolic shear deformation beam theory.”
- A Mechanical-Based Solution for Axially Functionally Graded Tapered Euler-Bernoulli Beams (2013, background): “Most of the literature on FGbeams revolves around those beamswhose properties vary through thickness [1–5].”
- Free vibrations of non-uniform and axially functionally graded beams using Haar wavelets (2011, methodology): “A dynamic system with a moving mass was broadly studied by Simsek in [11,12], and Khalili et al.”
- Analytical solutions for bending and buckling of functionally graded nanobeams based on the nonlocal Timoshenko beam theory (2013, unknown): “All rights reserved.”